基于多群的并行蜘蛛猴优化算法

Leyla Belaiche, L. Kahloul, Manel Houimli, Said Bousnane, Saber Benharzallah
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引用次数: 0

摘要

粒子群优化(PSO)算法在提高求解质量、加速、处理大规模问题和利用计算资源等方面面临性能挑战。并行是克服PSO挑战的合适范例。蜘蛛猴优化算法(SMO)是一种新的粒子群优化算法。SMO基于将集群划分为子组的原则,这可能会降低其加速速度。本文提出了一种基于多群机制的并行蜘蛛猴优化算法(PSMO- MS)。PSMO-MS采用同步主/从并行模型实现。在两个二维问题(Dekkers and Aarts问题和Camel Back-6 - Six Hump问题)上测试了所提出的PSMO-MS的性能。结果表明,PSMO-MS算法在执行时间上优于SMO算法,在求解大规模问题时,PSMO-MS算法的求解质量可与SMO算法媲美,且具有较高的求解密度。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Multi-Swarm-based Parallel Spider Monkey Optimization Algorithm
Particle swarm optimization (PSO) algorithms face performance challenges, which lean on improving solutions quality, speed-up, dealing with large-scale problems, and exploitation of computational resources. Parallelism represents a suitable paradigm for overcoming the PSO challenges. Spider monkey optimization (SMO) algorithm is a recent PSO algorithm. SMO is based on the principle of dividing the swarm into subgroups, which may decrease its speedup. In this paper, a multi-swarm-based parallel spider monkey optimization (PSMO- MS) is proposed for dealing with large-scale problems based on the multi-swarm mechanism. PSMO-MS is implemented using a synchronous master/slave parallel model. The performance of the proposed PSMO-MS is tested on two 2-dimensional problems (Dekkers and Aarts problem and Camel Back-6 Six Hump problem). The results show that PSMO-MS outperforms SMO in terms of execution time and produces comparable and better solution quality with a large-scale problem, as well as a high solutions’ density.
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